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Roger K. Butlin

Researcher at University of Sheffield

Publications -  336
Citations -  24325

Roger K. Butlin is an academic researcher from University of Sheffield. The author has contributed to research in topics: Population & Genetic algorithm. The author has an hindex of 70, co-authored 319 publications receiving 22078 citations. Previous affiliations of Roger K. Butlin include University of East Anglia & University of Nottingham.

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Using replicate hybrid zones to understand the genomic basis of adaptive divergence.

TL;DR: In this paper, the authors applied hybrid zone analysis to the marine snail Littorina saxatilis, which contains two ecotypes, adapted to wave-exposed rocks vs. high-predation boulder fields.
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Non-random mating in natural populations of the seaweed fly, Coelopa frigida

TL;DR: Testing for the randomness of mating in seaweed flies with respect to size, to genotypes at the alcohol dehydrogenase (Adh) locus, and to a chromosomal inversion with which the Adh locus is associated found that animals mated in a positively assortative fashion, but disassortatively withrespect to the AdH locus and the α/β inversion on chromosome I.
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Selection on outlier loci and their association with adaptive phenotypes in Littorina saxatilis contact zones

TL;DR: This work investigated two contact zones in the marine gastropod Littorina saxatilis and utilized landmark‐based geometric morphometric analysis together with amplified fragment length polymorphism (AFLP) markers to assess phenotypic and genomic divergence between ecotypes under divergent selection.
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Hybrids between Chorthippus brunneus and C. jacobsi (Orthoptera: Acrididae) do not show endogenous postzygotic isolation

TL;DR: The results suggest that endogenous postzygotic isolation does not play an important role in the reproductive isolation between C. brunneus and C.jacobsi, or in determining the structure of the hybrid zone, and may be present and should be tested in future studies.
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A universal mechanism generating clusters of differentiated loci during divergence-with-migration.

TL;DR: In this article, the authors show that the rate of stochastic loss of weak local differentiation increases with recombination distance to a strongly diverged locus and, above a critical recombinations distance, local loss is faster than local "gain" of new differentiation.